To estimate the sum of 3.89, 42.71, and 12.32, we can round each number to the nearest whole number. This gives us 4, 43, and 12. Adding these rounded numbers gives us an estimated sum of 59. However, it's important to note that this is just an estimation and the actual sum will be slightly higher than this.
First, round the highest place value of each number: 400+200+700=1300 Second, round the second highest place value of each number: 390+190+740=1320 The range to estimate the sum is 1300 to 1320. The actual sum is 1321, which higher than the range. However, the actual sum may lie within the obtained range. LEF
What does estimate quotient and then ddivide
Oh, dude, estimating a range for each sum is like figuring out how much pizza you'll eat at a party - you just gotta eyeball it. You take the numbers, round 'em to the nearest 10 or 100, depending on how lazy you're feeling, and then add 'em up. If you're feeling fancy, you can even throw in a little wiggle room for error, but who has time for that? Just trust your gut and hope for the best!
Is it true that in a relation for each element of the domain there is only one corresponding element in the range
956
ddd
36*.42=
1,400
25x80 < 28x87 < 30x90 --> 2000 < 28x87 < 2700?
That equals 16.7 which would be between 15 and 18.
First, round the highest place value of each number: 400+200+700=1300 Second, round the second highest place value of each number: 390+190+740=1320 The range to estimate the sum is 1300 to 1320. The actual sum is 1321, which higher than the range. However, the actual sum may lie within the obtained range. LEF
Round down and round up. The answer will be between 20 (7 + 13) and 22 (8 + 14)
To estimate the range between 850290 and 872650, you can round each number to the nearest thousand. Rounding 850290 gives approximately 850000, and rounding 872650 gives approximately 873000. This provides a rough estimation range of 850000 to 873000, making it easier to assess the values quickly.
What does estimate quotient and then ddivide
Ninja
Each range has its own rules.
Each range will have its own requirements.